epsilon packing

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ϵ

-packing

Let $X \subset Y$ . $X$ is an $ϵ$ -packing of $Y$ if

B^{d} (x, ϵ) \cap B^{d} (x^{'}, ϵ) = \emptyset \forall x \neq x^{'} \in X

ie if any two of these balls are sufficiently far apart. ie,

| | x - x^{'} | | > 2 ϵ \forall x \neq x^{'} \in X

File	Last Modified
bound for the size of an epsilon packing	2025-09-05
maximal epsilon packing is also a net	2025-09-05
Random Matrix Lecture 04	2025-09-09
we can find an epsilon net with the bound for an epsilon packing	2025-09-04

epsilon packing

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